The microstructural evolution of water ice in the solar system through sintering
Jamie L. Molaro, Mathieu Choukroun, Cynthia B. Phillips, Eli S., Phelps, Robert Hodyss, Karl L. Mitchell, Juan M. Lora, and Gareth, Meirion-Griffith

TL;DR
This study models the microstructural evolution of water ice in the solar system through sintering, assessing its rate, effects, and implications for planetary surface evolution, highlighting temperature and grain size sensitivities.
Contribution
It evaluates the applicability of the Swinkels and Ashby sintering model to water ice, comparing predictions with observations and identifying key factors influencing sintering timescales.
Findings
Ice can undergo significant microstructural changes over geologic timescales.
Sintering rates are highly sensitive to temperature and grain size.
Densification occurs over longer timescales, affecting surface porosity and cohesion.
Abstract
Ice sintering is a form of metamorphism that drives the microstructural evolution of an aggregate of grains through surface and volume diffusion. This leads to an increase in the grain-to-grain contact area ("neck") and density of the aggregate over time, resulting in the evolution of its strength, porosity, thermal conductivity, and other properties. This process plays an important role in the evolution of icy planetary surfaces, though its rate and nature are not well constrained. In this study, we explore the model of Swinkels and Ashby (1981), and assess the extent to which it can be used to quantify sintering timescales for water ice. We compare predicted neck growth rates to new and historical observations of ice sintering, and find agreement to some studies at the order of magnitude level. First-order estimates of neck growth timescales on planetary surfaces show that ice may…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
